DLMF:9.13.E35 (Q3002)

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DLMF:9.13.E35
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    Statements

    B 2 ( z , p ) - B 3 ( z , p ) = 2 π i A 1 ( z , p ) , Integral-generalized-Airy-B 2 𝑧 𝑝 Integral-generalized-Airy-B 3 𝑧 𝑝 2 𝜋 𝑖 Integral-generalized-Airy-A 1 𝑧 𝑝 {\displaystyle{\displaystyle B_{2}\left(z,p\right)-B_{3}\left(z,p\right)=2\pi iA% _{1}\left(z,p\right),}}
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    DLMF:9.13.E35
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    A k ( z , p ) Integral-generalized-Airy-A 𝑘 𝑧 𝑝 {\displaystyle{\displaystyle A_{\NVar{k}}\left(\NVar{z},\NVar{p}\right)}}
    C9.S13.SS2.p1.m1aedec
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    B k ( z , p ) Integral-generalized-Airy-B 𝑘 𝑧 𝑝 {\displaystyle{\displaystyle B_{\NVar{k}}\left(\NVar{z},\NVar{p}\right)}}
    C9.S13.SS2.p1.m2addec
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    π {\displaystyle{\displaystyle\pi}}
    C3.S12.E1.m2apdec
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    i imaginary-unit {\displaystyle{\displaystyle\mathrm{i}}}
    C1.S9.E1.m2aedec
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    z 𝑧 {\displaystyle{\displaystyle z}}
    C9.S1.XMD3.m1xdec
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    p 𝑝 {\displaystyle{\displaystyle p}}
    C9.S13.XMD14.m1gdec
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